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0 n=1 2m+n 0 = 4. Use the series expression of Bessel functions J,(x) = (-1)" m!(m + n)! 2) m=0 to show that a) J.(0)=1 b) J„(0)=0, for m=1,2,3,... c) '(x)==-J,(x) 5. If a is any root of J.(x),J,(a)=0, show that a 1 - SJ (@x)dx = b. [1/(x)dx=1 1. Şuu a. a 0 0 hint: J.-(x) – In+ (x) = 2J(x), J_, (x) =(-1)" , (x) n1
0 n=1 2m+n 0 = 4. Use the series expression of Bessel functions J,(x) = (-1)" m!(m + n)! 2) m=0 to show that a) J.(0)=1
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0 n=1 2m+n 0 = 4. Use the series expression of Bessel functions J,(x) = (-1)" m!(m + n)! 2) m=0 to show that a) J.(0)=1
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